Modern trends in Operator Theory and Geometric Analysis

Contribution List

16. Extracting subcomplexes on Carnot groups

Francesca Tripaldi (University of Leeds)

Differential complexes are fundamental tools in geometry and analysis, encoding geometric structures through differential operators and cohomological invariants. In subRiemannian geometry, the classical de Rham complex is often replaced by more intrinsic subcomplexes, such as the Rumin complex, which better reflect the underlying graded structure. In this talk, I will discuss the problem of...

6. TBA

Gilles Carron (Nantes Université)

7. TBA

Alberto Enciso (Instituto de Ciencias Matemáticas)

8. TBA

Albachiara Cogo (Scuola Normale Superiore)

9. TBA

Sara Farinelli (Università di Genova)

10. TBA

Alexander Grigor’yan (Universität Bielefeld)

11. TBA

Batu Güneysu (Christian-Albrechts-Universität zu Kiel)

13. TBA

Maurizia Rossi (Università degli Studi di Milano-Bicocca)

14. TBA

Julie Marie Rowlett (Chalmers University of Technology)

15. TBA

Alessandro Savo (Sapienza Università di Roma)

17. TBA

Lorenzo Maniscalco (Università di Torino)

18. TBA

Claudia Pontuale (Università degli Studi dell’Aquila)

19. TBA

Luca Benatti (University of Vienna)

20. TBA

Simone Vincini (Universität Wien)

21. TBA

Davide Carazzato (Universität Wien)